Open Access
27 July 2018 Two-layer inverse model for improved longitudinal preclinical tumor imaging in the spatial frequency domain
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Abstract
Spatial frequency domain imaging (SFDI) is a widefield, noncontact, and label-free imaging modality that is currently being explored as a new tool for longitudinal tracking of cancer therapies in the preclinical setting. We describe a two-layer look-up-table (LUT) inversion algorithm for SFDI that better accounts for the skin (top layer) and tumor (bottom layer) tissue geometry in subcutaneous tumor models. Monte Carlo (MC) simulations were conducted natively in the spatial frequency domain, avoiding discretization errors associated with Fourier or Hankel transforms of conventional MC simulation results. The two-layer LUT was validated using two-layer tissue mimicking optical phantoms, in which the optical property extractions of the bottom (tumor) layer were determined to be within 20% and 11% of the true values for μa and μs′, respectively. A sensitivity analysis was conducted to evaluate how imperfect top layer estimates affect bottom-layer optical property extractions. Finally, the two-layer LUT was used to reanalyze a prior longitudinal data set, which revealed larger therapy-induced changes in optical scattering and a more hypoxic tumor environment compared to the homogeneous LUT. The two-layer LUT described here improves the accuracy of subcutaneous tumor imaging, and the general methodology can be applied for arbitrary multilayer SFDI applications.
© 2018 Society of Photo-Optical Instrumentation Engineers (SPIE) 1083-3668/2018/$25.00 © 2018 SPIE
Syeda Tabassum, Vivian Pera, Gage Greening, Timothy J. Muldoon, and Darren Roblyer "Two-layer inverse model for improved longitudinal preclinical tumor imaging in the spatial frequency domain," Journal of Biomedical Optics 23(7), 076011 (27 July 2018). https://doi.org/10.1117/1.JBO.23.7.076011
Received: 11 April 2018; Accepted: 9 July 2018; Published: 27 July 2018
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Cited by 19 scholarly publications.
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KEYWORDS
Tumors

Optical properties

Skin

Monte Carlo methods

Tissues

Spatial frequencies

Tissue optics

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